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7) Use (5-ε) definition of limit to 2) lim x² + x - 2 = 3 b) lim (x+1)³=1 X→ 1 X-1 x4+4 x70 3 prove: c) lim x4 +4 = 2 d) lim x ³sin (cx) = 0 X->2 x+2 e) lim, √x = 0 x-70 x-70 f) lim Sinx =☑ X-700 ха

7) Use (5-ε) definition of limit to 2) lim x² + x - 2 = 3 b) lim (x+1)³=1 X→ 1 X-1 x4+4 x70 3 prove: c) lim x4 +4 = 2 d) lim x ³sin (cx) = 0 X->2 x+2 e) lim, √x = 0 x-70 x-70 f) lim Sinx =☑ X-700 ха

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter4: Polynomial And Rational Functions
Section4.1: Polynomial Functions Of Degree Greater Than
Problem 55E
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7) Use (5-ε) definition of limit to 2) lim x² + x - 2 = 3 b) lim (x+1)³=1 X→ 1 X-1 x4+4 x70 3 prove: c) lim x4 +4 = 2 d) lim x ³sin (cx) = 0 X->2 x+2 e) lim, √x = 0 x-70 x-70 f) lim Sinx =☑ X-700 ха
Transcribed Image Text:7) Use (5-ε) definition of limit to 2) lim x² + x - 2 = 3 b) lim (x+1)³=1 X→ 1 X-1 x4+4 x70 3 prove: c) lim x4 +4 = 2 d) lim x ³sin (cx) = 0 X->2 x+2 e) lim, √x = 0 x-70 x-70 f) lim Sinx =☑ X-700 ха
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